at a fixed rate of 4.75% per year‚ compounded monthly‚ and a term of 30 years. a) Calculate the monthly payments The payments must discount to a value that is equivalent to $575‚000 today‚ assuming a monthly rate of (4.75%/12)‚ or 0.39583% per month‚ for 360 months. C * Annuity discount factor (0.39583%‚360) = 575‚000 C * 191.70 = 575‚000 C = $2‚999.47 b) For the first six months’ payments‚ calculate the portion that is interest and the portion that is principal
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Chapter 5‚ 6 Review 1. You invested $1‚650 in an account that pays 5 percent simple interest. How much more could you have earned over a 20-year period if the interest had compounded annually? A. $849.22 B. $930.11 C. $982.19 D. $1‚021.15 E. $1‚077.94 2. Today‚ you earn a salary of $36‚000. What will be your annual salary twelve years from now if you earn annual raises of 3.6 percent? A. $55‚032.54 B. $57‚414.06 C. $58‚235.24 D. $59‚122.08 E. $59‚360.45 3. You hope to buy your dream
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Between Simple Interest and Compound Interest We will be going into the difference between simple interest and compound interest. The results can be astounding when comparing the two results of any kind of example when comparing the two. To understand your finances and how your money works this will be a very integral part of knowledge. The first and most important difference between these two types of interest is that in compound interest you begin to earn interest on the interest that you earned
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Instruction to students: 1. This assignment should be completed individually and neatly. 2. Marks will be given to equations and workings. 3. Plagiarism will be treated seriously. ZERO Marks will be given for assignments that have been found wholly or partly involved in plagiarism (no matter these assignments are from the original authors or from the plagiarists). 4. Answer should be corrected to 2 decimal places if any. 5. Words limit: each essay type part cannot be answered by more than
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its future flexibility by borrowing in the short term. Instead‚ it wanted to borrow for an 8 year range (or longer) at a fixed rate. However‚ since the general level of interest rates were pretty high‚ and Goodrich’s credit ratings had dropped from BBB to BBB-. Goodrich believed that it would have to pay 13% interest for a 30 year corporate debenture. Salomon Brothers had advised Goodrich that they could borrow in the US public debt market with a floating rate debt issue tied to the LIBOR
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equity has dropped from 12.25% to 10.60% as a result of this. Google‚ Inc. continues to have debt in its capital structure‚ and its debt-to-equity ratio is 30%. What is the return on assets of Google‚ Inc.(No more than two decimals in the percentage interest rate‚ but do not enter the % sign.) Answer for Question 3 Question 4 (10 points) Suppose CAPM holds‚ and the beta of the equity of your company is 2.00. The expected market risk premium (the difference between the expected market return and
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Ch.5 Yield (total return) = Dollar inc + (end-beg) beg. Value Risk of Return = r= Risk Free rate + Risk Prem r=rRF+DRP+LP+MRP Risk Free Rate = rRF = r* + IP -effects of int rates on PV/Price of securities: int goes up‚ value of bonds goes down‚ stock goes down (NPV) Prices -factors that influence int rates/yield curve 1.production opportunities-return avail w/in an economy from inves. In productive asset; higher prod opp‚ higher return 2. Time preferences for consumption 3
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Chapter 5 : Interet rates Page161 Interest rate quotes and adjustments 5-1. Your bank is offering you an account that will pay 20% interest in total for a two-year deposit. Determine the equivalent discount rate for a period length of a. Six months. b. One year. c. One month. a. Since 6 months is [pic] of 2 years‚ using our rule [pic] So the equivalent 6 month rate is 4.66%. b. Since one year is half of 2 years [pic] So the equivalent 1 year rate is 9.54%. c. Since
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CHAPTER 6 INTEREST RATES AND BOND VALUATION L E A R N I N G LG1 Describe interest rate fundamentals‚ the term structure of interest rates‚ and risk premiums. LG2 Review the legal aspects of bond financing and bond cost. LG3 LG4 Discuss the general features‚ quotations‚ ratings‚ popular types‚ and international issues of corporate bonds. LG5 LG6 G O A L S Apply the basic valuation model to bonds and describe the impact of required return and time to maturity
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because log(0.1) = -1 log(1) = 0 log(100) = 2 log(1000) = 3 So the graph will be much easier to read. Logarithms are used in a lot of places to scale numbers when there’s a big range between the smallest and the largest numbers of interest‚ which makes them easier to talk about. y=yi x e^-kt where: y - different between temprature of body and the constant temp of room yi - initial temprature difference of body and room e - eulers number (2.718...) t - time in mins k -
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